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add cal/splitbits.cal
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24
CHANGES
24
CHANGES
@@ -2,6 +2,30 @@ The following are the changes from calc version 2.14.2.0 to date:
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Ported calc to the s390x IBM Mainframe running RHEL9.1.
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Added cal/splitbits.cal:
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splitbits(x, b)
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Given an integer x, split the value into a list of integers,
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each of which is at most b bits long.
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The value b must be an integer > 0.
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The number of elements in the returned list is:
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ceil((highbit(x) + 1) / b)
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If x == 0, then a list of 1 element containing 0 is returned.
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If x < 0, then the two's compliment of abs(x) is returned.
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Even though calc represents negative integers as positive values
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with sign bit, the bits returned by this function are as if
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the integer converted as if the integer was a two's compliment value.
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See also the help command:
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; help resource
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The following are the changes from calc version 2.14.1.5 to 2.14.1.6:
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31
cal/Makefile
31
cal/Makefile
@@ -267,21 +267,22 @@ TRUE= true
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# to keep this list in nice sorted order.
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#
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CALC_FILES= README alg_config.cal beer.cal bernoulli.cal \
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bernpoly.cal bigprime.cal bindings brentsolve.cal chi.cal chrem.cal \
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comma.cal constants.cal deg.cal dms.cal dotest.cal ellip.cal \
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factorial.cal factorial2.cal gvec.cal hello.cal hms.cal infinities.cal \
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intfile.cal intnum.cal lambertw.cal linear.cal lnseries.cal lucas.cal \
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lucas_chk.cal mersenne.cal mfactor.cal mod.cal natnumset.cal \
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palindrome.cal pell.cal pi.cal pix.cal pollard.cal poly.cal prompt.cal \
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psqrt.cal qtime.cal quat.cal randbitrun.cal randmprime.cal \
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randombitrun.cal randomrun.cal randrun.cal regress.cal repeat.cal \
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screen.cal seedrandom.cal set8700.cal set8700.line smallfactors.cal \
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solve.cal specialfunctions.cal statistics.cal strings.cal sumsq.cal \
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sumtimes.cal surd.cal test1700.cal test2300.cal test2600.cal \
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test2700.cal test3100.cal test3300.cal test3400.cal test3500.cal \
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test4000.cal test4100.cal test4600.cal test5100.cal test5200.cal \
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test8400.cal test8500.cal test8600.cal test8900.cal toomcook.cal \
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unitfrac.cal varargs.cal xx_print.cal zeta2.cal
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bernpoly.cal bigprime.cal bindings brentsolve.cal chi.cal \
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chrem.cal comma.cal constants.cal deg.cal dms.cal dotest.cal \
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ellip.cal factorial.cal factorial2.cal gvec.cal hello.cal hms.cal \
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infinities.cal intfile.cal intnum.cal lambertw.cal linear.cal \
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lnseries.cal lucas.cal lucas_chk.cal mersenne.cal mfactor.cal mod.cal \
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natnumset.cal palindrome.cal pell.cal pi.cal pix.cal pollard.cal \
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poly.cal prompt.cal psqrt.cal qtime.cal quat.cal randbitrun.cal \
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randmprime.cal randombitrun.cal randomrun.cal randrun.cal regress.cal \
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repeat.cal screen.cal seedrandom.cal set8700.cal set8700.line \
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smallfactors.cal solve.cal specialfunctions.cal splitbits.cal \
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statistics.cal strings.cal sumsq.cal sumtimes.cal surd.cal \
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test1700.cal test2300.cal test2600.cal test2700.cal test3100.cal \
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test3300.cal test3400.cal test3500.cal test4000.cal test4100.cal \
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test4600.cal test5100.cal test5200.cal test8400.cal test8500.cal \
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test8600.cal test8900.cal toomcook.cal unitfrac.cal varargs.cal \
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xx_print.cal zeta2.cal
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# These calc files are now obsolete and are removed by the install rule.
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#
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54
cal/README
54
cal/README
@@ -1433,6 +1433,60 @@ specialfunctions.cal
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on the script zeta2.cal.
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splitbits.cal
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splitbits(x, b)
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Given an integer x, split the value into a list of integers,
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each of which is at most b bits long.
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The value b must be an integer > 0.
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The number of elements in the returned list is:
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ceil((highbit(x) + 1) / b)
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If x == 0, then a list of 1 element containing 0 is returned.
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If x < 0, then the two's compliment of abs(x) is returned.
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Even though calc represents negative integers as positive values
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with sign bit, the bits returned by this function are as if
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the integer converted as if the integer was a two's compliment
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value. For example:
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; L = splitbits(-1, 8);
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; print L[[0]]
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255
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; L = splitbits(-2, 8);
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; print L[[0]]
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254
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; L = splitbits(-3, 8);
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; print L[[0]]
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253
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The first element of the list contains the lowest order bits
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of x. The last element of the list contains the highest number
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bits of x.
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For example:
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; x = 2^23209-1
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; L = splitbits(x, 16);
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; print size(L), L[[0]]
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; print istype(2, 3i), istype(2, "2"), istype(2, null())
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0 0 0
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; mat a[2]
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; b = list(1,2,3)
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; c = assoc()
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; obj chongo {was, here} d;
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; print istype(a,b), istype(b,c), istype(c,d)
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0 0 0
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statistics.cal
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gammaincoctave(z,a)
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83
cal/splitbits.cal
Normal file
83
cal/splitbits.cal
Normal file
@@ -0,0 +1,83 @@
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/*
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* splitbits - split an integer into list on bit boundardies of a fixed size
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*
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* Copyright (C) 2018,2023 Landon Curt Noll
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*
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* Calc is open software; you can redistribute it and/or modify it under
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* the terms of the version 2.1 of the GNU Lesser General Public License
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* as published by the Free Software Foundation.
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*
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* Calc is distributed in the hope that it will be useful, but WITHOUT
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* ANY WARRANTY; without even the implied warranty of MERCHANTABILITY
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* or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Lesser General
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* Public License for more details.
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*
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* A copy of version 2.1 of the GNU Lesser General Public License is
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* distributed with calc under the filename COPYING-LGPL. You should have
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* received a copy with calc; if not, write to Free Software Foundation, Inc.
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* 51 Franklin Street, Fifth Floor, Boston, MA 02110-1301, USA.
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*
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* Under source code control: 2006/06/07 14:10:11
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* File existed as early as: 2006
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*
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* chongo <was here> /\oo/\ http://www.isthe.com/chongo/
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* Share and enjoy! :-) http://www.isthe.com/chongo/tech/comp/calc/
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*/
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/*
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* setup splitbits errors
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*/
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static E_SPLITBITS_1, E_SPLITBITS_2, E_SPLITBITS_3;
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if (! iserror(E_SPLITBITS_1)) E_SPLITBITS_1 = newerror("1st argument to splitbits must be an integer");
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if (! iserror(E_SPLITBITS_2)) E_SPLITBITS_2 = newerror("2nd argument to splitbits must be an integer");
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if (! iserror(E_SPLITBITS_3)) E_SPLITBITS_3 = newerror("2nd argument must be an integer > 0");
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/*
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* define splitbits function
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*/
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define splitbits(x, b)
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{
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local ret; /* list to return */
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local mask; /* 2^b-1 */
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local x_is_reg = 0; /* true if x < 0 */
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/* firewall */
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if (! isint(x)) {
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return error(E_SPLITBITS_1);
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}
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if (! isint(b)) {
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return error(E_SPLITBITS_2);
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}
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if (b <= 0) {
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return error(E_SPLITBITS_3);
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}
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/* special case: x == 0 */
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if (x == 0) {
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return list(0);
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}
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/* setup for splitting x */
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ret = list();
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mask = 2^b-1;
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if (x < 0) {
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x_is_reg = 1;
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x = abs(x);
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}
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/* split x */
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while (x > 0) {
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printf("%d %x\n", size(ret), x);
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if (x_is_reg) {
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append(ret, xor(x & mask, mask));
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} else {
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append(ret, x & mask);
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}
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x >>= b;
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}
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/* return list */
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return ret;
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}
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